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Mathematical modeling of monoclonal conversion in the colonic crypt.

Abstract:
A novel spatial multiscale model of a colonic crypt is described, which couples the cell cycle (including cell division) with the mechanics of cell movement. The model is used to investigate the process of monoclonal conversion under two hypotheses concerning stem cell behavior. Under the first hypothesis, 'stem-ness' is an intrinsic cell property, and the stem cell population is maintained through asymmetric division. Under the second hypothesis, the proliferative behavior of each cell is governed by its microenvironment through a biochemical signalling cue, and all cell division is symmetric. Under each hypothesis, the model is used to run virtual experiments, in which a harmless labeling mutation is bestowed upon a single cell in the crypt and the mutant clonal population is tracked over time to check if and when the crypt becomes monoclonal. It is shown that under the first hypothesis, a stable structured cell population is not possible without some form of population-dependent feedback; in contrast, under the second hypothesis, a stable crypt architecture arises naturally. Through comparison with an existing spatial crypt model and a non-spatial stochastic population model, it is shown that the spatial structure of the crypt has a significant effect on the time scale over which a crypt becomes monoclonal.
Publication status:
Published

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Publisher copy:
10.1016/j.jtbi.2012.01.021

Authors


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Institution:
University of Oxford
Division:
MPLS
Department:
Mathematical Institute
Role:
Author


Journal:
Journal of theoretical biology More from this journal
Volume:
300
Pages:
118-133
Publication date:
2012-05-01
DOI:
EISSN:
1095-8541
ISSN:
0022-5193


Language:
English
Keywords:
Pubs id:
pubs:245878
UUID:
uuid:840aee75-f0b4-4b71-8467-4425c7c73e6c
Local pid:
pubs:245878
Source identifiers:
245878
Deposit date:
2012-12-19

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